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The surface code is the most studied error-correcting code thanks to its high threshold, simple decoding, and locality in two dimensions (2D).
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M. Aguado and G. Vidal, Entanglement renormalization and topological order, Physical Review Letters 100
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A. G. Fowler, M. Mariantoni, J. M. Martinis, and A. N. Cleland, Surface codes: Towards practical large-scale quantum computation, Physical Review A 86
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P. Liao and D. L. Feder, Graph-state representation of the toric code, Physical Review A 104
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O. Higgott, M. Wilson, J. Hefford, J. Dborin, F. Hanif, S. Burton, and D. E. Browne, Optimal local unitary encoding circuits for the surface code, Quantum 5
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2024
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P. Chen, B. Yan, and S. X. Cui, Quantum circuits for toric code and X-cube fracton model, Quantum 8
2024
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2025
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P.-K. Tsai and S. Puri, A unitary encoder for surface codes (2025), arXiv:2506.04084 [quant-ph]
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D. Bluvstein, S. J. Evered, A. A. Geim, S. H. Li, H. Zhou, T. Manovitz, S. Ebadi, M. Cain, M. Kalinowski, D. Hangleiter, J. P. Bonilla Ataides, N. Maskara, I. Cong, X. Gao, P. Sales Rodriguez, T. Karolyshyn, G. Semeghini, M. J. Gullans, M. Greiner, V. Vuletić, and M. D. Lukin, Logical quantum processor based on reconfigurable atom arrays, Nature 626
2024
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2025
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